Voorbeelden van het gebruik van Hyperbola in het Engels en hun vertalingen in het Nederlands
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ellipses and hyperbolas are(together with their degenerated versions)
you can very easily construct several things from parabolas and hyperbolas, to ellipses.
parabolas, hyperbolas); constructions that needed yet other means of construction, for example neuseis.
Today we will discuss the hyperbola.
This hyperbola, of course, is just centered at the origin.
And then I will do another video where I actually shift the hyperbola.
A hyperbola constructed by its focuses
Graph The graph that corresponds to a hyperbolic relation is called a hyperbola.
The foci lie on the extension of the major axis of the hyperbola.
So the first thing to figure out about this hyperbola is, what are its asymptotes?
the parabola, and the hyperbola the names by which we know them.
and the quadrature of the hyperbola.
Which lines in β are corresponding to the asymptotes of this hyperbola?
parabola, and hyperbola we have.
Definer a hyperbola as a conic that intersects the line at infinity L∞ in two points.
of the hyperbola.
Orbits in the shape of a parabola, hyperbola, or infinite line are open and have\ε≥ 0\.
if λ1λ2 is negative the equation of a hyperbola.
the image curve is a hyperbola.
a parabola if c touches s, and an hyperbola if c and s intersect in two points.